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The atomic volume of crystalline elements is largely determined by the packing density of atoms in the respective modification. The determination of packing density is improved by assuming that the atomic distances depend on bond valences according to Pauling's equation. With the additional assumption of equal valence in different modifications, the experimental atomic volume of an element in any given structure is reduced to its volume in close-packed structures, e.g. f.c.c. The ratio of this reduced atomic volume and the experimental atomic volume is a measure of packing density. Reduced atomic volumes of C, Si, Ge, P, As, S and Se, as calculated from different modifications, correspond in most cases to within less than +/-1% for each element, even if calculated from extremely different structures like diamond and buckminsterfullerene in the case of carbon, or from numerous modifications of sulfur with annular molecules of different sizes. Exceptions (graphite, white phosphorus, tin and selenium) indicate deviating valences.
机译:晶体元素的原子体积在很大程度上取决于相应变体中原子的堆积密度。通过根据鲍林方程假设原子距离取决于键合价,可以提高堆积密度的确定。在不同的修改中具有等价的附加假设下,任何给定结构中元素的实验原子量减少到密排结构中的元素原子量,例如。 f.c.c.减少的原子量与实验原子量之比是堆积密度的量度。通过不同的修饰计算得出的减少的C,Si,Ge,P,As,S和Se的原子体积,即使从非常不同的结构(如金刚石)计算得出,在大多数情况下,每种元素的减少原子体积都在+/- 1%以内在碳的情况下,或在不同大小的环状分子对硫进行的大量修饰后得到的。异常(石墨,白磷,锡和硒)表示化合价。

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